The least common multiple is the smallest term that can be divided to both terms without any remainder. For the two terms 8c^4 and 6c^2, you can determine it into two part. First, you find the LCM for 8 and 6. You find the prime number that is common between the two. That would be 2. For the variables c^4 and c^2, the 'prime variable' is c. Therefore, the least common multiple for 8c^4 and 6c^2 is 2c.
That would depend on what x is equal to. So, there's not enough information to fully determine an answer.
Answer: the answer is in the step by step thing
Step-by-step explanation:
it stars at one, but the original is (0,0) in the graph. But if moves up or so the side 2 times each time.
Answer:
56
Step-by-step explanation:
So the equation is 2[x + 1] = 6, right? So you’d solve it as follows:
2[x + 1] = 6
Divide both sides by 2
[x + 1] = 3
Subtract one to get x by itself
[x] = 2
If x is 2, then the absolute value of x is the absolute value of 2. The absolute value of 2 is 2 and -2
X = 2 or -2
